This is the Oblique Asymptote if the degree of P(x) is exactly one more than the degree of the denominator Q(x). An oblique Asymptote is a line of the form y = mx + b where m â  0. To find Oblique Asymptote of a rational function, Step 1: Divide the numerator by the denominator using long division or synthetic division. Step 2: The result of division is a non-fractional part and a fractional part. The non-fractional part is the Oblique Asymptote.
Ancient Greece was a civilization belonging to a period of Greek history that lasted from the Archaic period of the 8th to 6th centuries BC to the end of antiquity (c. 600 AD).
The history of Ancient Greek coinage can be divided (along with most other Greek art forms) into four periods, the Archaic, the Classical, the Hellenistic and the Roman. The Archaic period extends from the introduction of coinage to the Greek world during the 7th century BC until the Persian Wars in about 480 BC.